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katovenus [111]
4 years ago
11

An automobile travels on a straight road for 42 km at 46 km/h. It then continues in the same direction for another 42 km at 92 k

m/h. (a) What is the average velocity of the car during this 84 km trip?(b) What is its average speed in m/s?
Physics
1 answer:
iragen [17]4 years ago
6 0

Answer:

(a) Average velocity is 61.356 km/hr

(B) Speed in m/sec will be 17.04 m/sec

Explanation:

We have given  that automobile traveled 42 km of the distance with a velocity of 46 km /hr

So time taken by automobile to cover 42 km with velocity of 46 km/hr

Time t=\frac{distance}{speed}=\frac{42}{46}=0.9130hour

Now for other 42 km velocity of automobile is 92 km/hr

So time taken for this 42 km t=\frac{distance}{speed}=\frac{42}{82}=0.456hour

So total time = 0.913+0.456 = 1.369 hour

Total distance = 42+42 = 84 km

So average velocity v=\frac{distance}{time}=\frac{84}{1.369}=61.356km/hr

(b) Now we know that 1 km = 1000 m

And 1 hour = 3600 sec

So 61.356km/hr=61.356\times \frac{1000m}{3600sec}=17.04m/sec  

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An energy plant produces an output potential of 1500 kV and serves a city 143 km away. A high-voltage transmission line carries
jekas [21]

Answer:

2123.55 $/hr

Explanation:

Given parameters are:

V_{plant} = 1500 KV

L = 143 km

I = 500 A

\rho = 2.4 \Omega / km

So, we will find the voltage potential provided for the city as:

V_{wire} =IR = I\rho L = 1500*2.4*143 = 514.8 kV

V_{city} = V_{plant}- V_{wire} = 1500-514.8 = 985.2 kV

Then, we will find dissipated power because of the resistive loss on the transmission line as:

P = I^2R = I^2\rho L=500^2*2.4*143 = 8.58*10^7 W

Since the charge of plant is not given for electric energy, let's assume it randomly as x =  \frac{\dollar 0.081}{kW.hr}

Then, we will find the price of energy transmitted to the city as:

Cost = P * x = 8.58*10^7 * 0.081 * 0.001 = 6949.8 $/hr

To calculate money per hour saved by increasing the electric potential of the power plant:

Finally,

I_{new} = P/V_{new} = I/1.2\\P_{new} = I_{new}^2R_{wire}\\Cost = P_{new}/1.44=6949.8/1.44 = 4826.25 $/hr

The amount of money saved per hour = 6949.8 - 6949.8/1.44 = 2123.55 $/hr

Note: For different value of the price of energy, it just can be substituted in the equations above, and proper result can be found accordingly.

3 0
3 years ago
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